I have a question about constructing an automaton for given language:
$$L = \{000, 010, 100, 110\}$$
Solution for this was given below. Can anyone explain why this automaton accepts the language? This ...

My question is very similar to this:
Is there a subset of a non regular language that is regular
My claim is that because the subset is infinite, Myhill Nerode says that the language is not regular.
...

I created a language from this regular expression but I'm not sure about it, especially where I wanted to use the $w$ to express a sequence of terminals.
The expression:
$r = a a ^{*} (b + bb + bbb) ...

Can someone explain to me what this means in clear english and maybe give me a hint for how to make a NDFSM (non-deterministic finite state machine) that accepts this language? I understand that the 3 ...

I'm studing the definition of automaton $G=(X, E, f, \Gamma, x_o, X_m)$ where $X$ is the set of states and $E$ is the set of events.
My sources report that $\Gamma:X \rightarrow 2^E$ is the indicator ...

I am attempting to solve the following problem:
Let $M=(Q,\Sigma,\delta,q_0,F)$ be a deterministic finite automata which accepts $L(M)$, and let $E$ be the subset of $L(M)$ consisting of all words of ...

In Conway's Game of Life, would a cell be considered a deterministic finite automata? Is there a language for the automata, and would it be a regular language?
In probabilistic cellular automata, are ...

Given a PDA, initialized with $\#$ on the stack, and with accepting states $q_a, q_b, q_c$ and the following transitions:
(current state, stack head, input character, replacement for old stack head, ...

I am currently pursuing my M.Tech in Digital Image Processing, I want to take admission in PhD program using subjects either Formal Language and Automata Theory or Compiler Design, Can anyone please ...

I am looking for a stochastic automaton, which induces the same probability $c \in [0,1]$ for all words in $\Sigma^*$, where $\Sigma$ is some finite alphabet.
A stochastic automaton over an alphabet ...

I am condidering the automatic structure for Baumslag-Solitar semigroups. And I have a question. For any $m,n \in Z$, whether the set $L=\{(a^m,a^n)\}^*$ is regular or not. Here a set is regular means ...